In the figure (not drawn to scale), MO bisects ∠LMN m∠LMO 23. ∠1 and ∠2 form a linear pair. If m∠2 = 67°, what is m∠1? 24. Write a two-column proof.

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7. In the figure (not drawn to scale), MO bisects ∠LMN, m LMO x∠ = −17 32, and m NMO x∠ = +144. Solve for x and find m LMN∠ . L O M N [A] 7, 43 [B] 11, 310 [C] 7, 87 [D] 11, 219 8. Name the segment that has a length which represents the distance between C and AG. 9. What is the name of the segment that is the shortest path between O

5 a 2(x 1 2y) b 23(x 1 3) c 5(x 1 y). EXERCISE 5A. 1 a B (AC bisects base of the triangle). iii length MO 5 35. YT bisects ZXYW, so Z1. Z2. mZ1 ¬mZ2. 5x.

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I do not know how to solve this question and I have tried all that I know. MO bisects angle LMN , angle LMO = 6x-22 and angle NMO = 2x +34. Solve for x and find angle LMN. - 14623475 MO → bisects ∠LMN, m∠LMN = 5x − 23, m∠LMO = x + 32. Find m∠NMO. The diagram is not to scale.

I do not know how to solve this question and I have tried all that I know.

____ 19. MO. →. bisects ∠LMN, m∠LMN = 5x − 23, m∠LMO = x + 32. Find m∠ NMO. The diagram is not to scale. a. 61 b. 45.75 c. 91.5 d. 66. ____ 20.

91.5 d. 66 ____ 20. Which point is the midpoint of AE? a. 1.5 b.

Given: MO −→− bisects ∠LMN m∠LMO = 6x−20 m∠NMO = 2x+36 Solve for x and find m∠LMN. The diagram is not to scale. Question options: m∠LMN = 64 m∠LMN = 58 m∠LMN = 116 m∠LMN = 128 Question 15 5/5 Points How are the two angles related?

Question options: m∠LMN = 64 m∠LMN = 58 m∠LMN = 116 m∠LMN = 128 Question 15 5/5 Points How are the two angles related? Algebra -> Angles-> SOLUTION: MO bisects Angles-> SOLUTION: Line MO bisects Mo bisects lmn 5x-23

\text{ Find } \angle DBC. By signing up, you'll get thousands of 12) In the figure (not drawn to scale), bisects LMN, m LMO = (13x 31)°, x = _____ and m NMO = (x + 53)°.
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Mo bisects lmn 5x-23

Solve for x and find m∠LMN. answer choices Question: MO Bisects LMN,MZIMO 8x – 20, And MZNMO = 2x + 40. Solve For X And Find MZLIN. The Diagram Is Not To Scale.

Geometry. bd bisects abc.
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MO bisects angle LMN , angle LMO = 6x-22 and angle NMO = 2x +34. Solve for x and find angle LMN. - 14623475

MO → bisects ∠LMN, m∠LMO =6x −22, and m∠NMO =2x +34. Solve for x and find m∠LMN. The diagram is not to scale.